The Structure of Maximal Ideal Space of Certain Banach Algebras of Vector-valued Functions

Abstract

e-m ail: shokriOmaragheh. a c . i r A b st r a c t . Let X be a compact metric space, B be a unital commutative Banach algebra and a € (0,1]. In this paper, we first define the vector-valued (B-valued) a-Lipschitz operator algebra Lipa (X, B) and then study its structure and characterize of its maximal ideal space.